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larginal Average Cost Oct 16 at 1:02pm z Instructions e to review your 2.3 notes before attempting this assignment. You only get one attempt. Question 4 For that cost function C(x) = 40 + x - , use the marginal average cost when x-2 to estimate the average cost when x-3. O Cave (3) 12.83 O Cave (3) 9.5 O Cave (3) 19.5 O Cave (3) s 19 * Previous No new data to save. Last checked at 1:17pm 2691C bLORageL

larginal Average Cost Oct 16 at 1:02pm z Instructions e to review your 2.3 notes before attempting this assignment. You only get one attempt. Question 4 For that cost function C(x) = 40 + x - , use the marginal average cost when x-2 to estimate the average cost when x-3. O Cave (3) 12.83 O Cave (3) 9.5 O Cave (3) 19.5 O Cave (3) s 19 * Previous No new data to save. Last checked at 1:17pm 2691C bLORageL

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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For that cost function C(x)= 40 + x -1/2x^2, use the marginal average cost when x=2 to estimate the average when x=3
**Title**: Marginal Average Cost **Instructions:** Please review your section 2.3 notes before attempting this assignment. You only get one attempt. --- **Question 4** For the cost function \( C(x) = 40 + x - \frac{1}{2}x^2 \), use the marginal average cost when \( x = 2 \) to estimate the average cost when \( x = 3 \). - \( C_{\text{ave}}(3) \approx 12.83 \) - \( C_{\text{ave}}(3) \approx 9.5 \) - \( C_{\text{ave}}(3) \approx 19.5 \) - \( C_{\text{ave}}(3) \approx 19 \) --- **Additional Notes:** The screen shows that there are no new data to save, and the last check was performed at 1:17 pm.
Transcribed Image Text:**Title**: Marginal Average Cost **Instructions:** Please review your section 2.3 notes before attempting this assignment. You only get one attempt. --- **Question 4** For the cost function \( C(x) = 40 + x - \frac{1}{2}x^2 \), use the marginal average cost when \( x = 2 \) to estimate the average cost when \( x = 3 \). - \( C_{\text{ave}}(3) \approx 12.83 \) - \( C_{\text{ave}}(3) \approx 9.5 \) - \( C_{\text{ave}}(3) \approx 19.5 \) - \( C_{\text{ave}}(3) \approx 19 \) --- **Additional Notes:** The screen shows that there are no new data to save, and the last check was performed at 1:17 pm.
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